Asked by Dee
                the measures of the interior angles of a pentagon are 2x, 6x, 4x-6, 2x-16 and 6x+2. What is the measure of the largest angle
            
            
        Answers
                    Answered by
            John
            
    Give x a number for example:
x = 1
2x = 2*1 = 2
6x = 6*1 = 6
4x-6 = 4*1-6 = -2
2x-16 = 2*1-16 = -14
6x+2 = 6*1+2 = 8
Now, which is the largest angle?
    
x = 1
2x = 2*1 = 2
6x = 6*1 = 6
4x-6 = 4*1-6 = -2
2x-16 = 2*1-16 = -14
6x+2 = 6*1+2 = 8
Now, which is the largest angle?
                    Answered by
            Kevin
            
    the first thing that you need to do is solve for x. The sum of the interior angles inside a pentagon is equal to 540 degrees. you come up with the equation 2x+6x+4x-6+2x-16+6x+2=540. Then you want to simplify it down to 20x-20=540. there are multiple ways you can finish this but it turns out to be x=28. then all you do is plug in 28 for x in all of the equations of the angles and you will find that 6x+2 is the largest one at 170 degrees. I would suggest that you try it out instead of just taking the answer though. good luck!
    
                    Answered by
            Anonymous
            
    170
    
                    Answered by
            Bruh
            
    Omg!!!! I’m 10 years ahead! Wow long time man, this is crazy! 
    
                    Answered by
            You Answer Sheet
            
    x= 28 and the largest is 6x+2 which comes out with 170 so put
x=28
Largest= 6x+2
    
x=28
Largest= 6x+2
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